Presentation is loading. Please wait.

Presentation is loading. Please wait.

Find the area of the shaded region

Published byJulia Bond Modified over 5 years ago

Similar presentations

Presentation on theme: "Find the area of the shaded region"— Presentation transcript:

1 Find the area of the shaded region
6.1 Area of a Region Between Two Curves Warm Up Evaluate using your calculator. Round to 3 places past the decimal when necessary. Confirm using fnInt( Find the area of the shaded region 2/24/2019

2 6.1 Area of a Region Between Two Curves
Find the area of the region between bounded by the given curves. 2/24/2019

3 Find the intersection points using your calculator.
6.1 Area of a Region Between Two Curves Find the area of the region between bounded by the given curves. Find the intersection points using your calculator. 2/24/2019

4 6.1 Area of a Region Between Two Curves
Find the area of the region between bounded by the given curves. 2/24/2019

5 6.1 Area of a Region Between Two Curves
2/24/2019

6 6.1 Area of a Region Between Two Curves
Practice: Pg. 418 #1-6, 15-20, 31-35 2/24/2019

Download ppt "Find the area of the shaded region"

Similar presentations

Section 7.1 – Area of a Region Between Two Curves

Section 7.1 – Area of a Region Between Two Curves
Area between curves. How would you determine the area between two graphs?

Area between curves. How would you determine the area between two graphs?
Evaluating Sine & Cosine and and Tangent (Section 7.4)

Evaluating Sine & Cosine and and Tangent (Section 7.4)
6.1 Area Between 2 Curves Wed March 18 Do Now Find the area under each curve in the interval [0,1] 1) 2)

6.1 Area Between 2 Curves Wed March 18 Do Now Find the area under each curve in the interval [0,1] 1) 2)
7.1 Area of a Region Between Two Curves.

7.1 Area of a Region Between Two Curves.
Do Now: p.381: #8 Integrate the two parts separately: Shaded Area =

Do Now: p.381: #8 Integrate the two parts separately: Shaded Area =
Warm Up Show all definite integrals!!!!! 1)Calculator Active: Let R be the region bounded by the graph of y = ln x and the line y = x – 2. Find the area.

Warm Up Show all definite integrals!!!!! 1)Calculator Active: Let R be the region bounded by the graph of y = ln x and the line y = x – 2. Find the area.
Systems of Linear Inequalities.  Two or more linear inequalities together form a system of linear inequalities.

Systems of Linear Inequalities.  Two or more linear inequalities together form a system of linear inequalities.
Section 5.3: Finding the Total Area Shaded Area = ab y = f(x) x y y = g(x) ab y x Shaded Area =

Section 5.3: Finding the Total Area Shaded Area = ab y = f(x) x y y = g(x) ab y x Shaded Area =
AREA BOUNDED BY A POLAR CURVE. The area of the region bounded by a polar curve, r = f (θ ) and the lines θ = α and θ = β is given by: β α A = 1 2 r 2.

AREA BOUNDED BY A POLAR CURVE. The area of the region bounded by a polar curve, r = f (θ ) and the lines θ = α and θ = β is given by: β α A = 1 2 r 2.
Double Integrals over General Regions. Double Integrals over General Regions Type I Double integrals over general regions are evaluated as iterated integrals.

Double Integrals over General Regions. Double Integrals over General Regions Type I Double integrals over general regions are evaluated as iterated integrals.
AAT(H) 9.5 SYSTEMS OF INEQUALITIES. EX 1) GRAPH THE INEQUALITY Remember! use a dashed line for and a solid line for ≤ or ≥ Test one point in each region.

AAT(H) 9.5 SYSTEMS OF INEQUALITIES. EX 1) GRAPH THE INEQUALITY Remember! use a dashed line for and a solid line for ≤ or ≥ Test one point in each region.
Pre-Unit: Intro to Algebra II Learning Target: I will evaluate algebraic expressions for a given value using the order of operations and technology.

Pre-Unit: Intro to Algebra II Learning Target: I will evaluate algebraic expressions for a given value using the order of operations and technology.
Warm up: Solve for x 18 ◦ 1.) x 124 ◦ 70 ◦ x 2.) 3.) x 260 ◦ 20 ◦ 110 ◦ x 4.)

Warm up: Solve for x 18 ◦ 1.) x 124 ◦ 70 ◦ x 2.) 3.) x 260 ◦ 20 ◦ 110 ◦ x 4.)
CHAPTER 4 SECTION 4.4 THE FUNDAMENTAL THEOREM OF CALCULUS.

CHAPTER 4 SECTION 4.4 THE FUNDAMENTAL THEOREM OF CALCULUS.
SPECIALIST MATHS Calculus Week 6 Definite Integrals & Areas.

SPECIALIST MATHS Calculus Week 6 Definite Integrals & Areas.
Notes Over 7.1 no real 4th roots Finding nth Roots

Notes Over 7.1 no real 4th roots Finding nth Roots
Area of a Region Between Two Curves

Area of a Region Between Two Curves
Warm up. 2 Types of Answers Rounded Type the Pi button on your calculator Toggle your answer Do NOT write Pi in your answer Exact Pi will be in your.

Warm up. 2 Types of Answers Rounded Type the Pi button on your calculator Toggle your answer Do NOT write Pi in your answer Exact Pi will be in your.
Geometry Warm ups 2. 3.. 10-7 AREAS OF CIRCLES AND SECTORS (DAY 2) Objective: To find the areas of circles, sectors, and segments of circles.

Geometry Warm ups AREAS OF CIRCLES AND SECTORS (DAY 2) Objective: To find the areas of circles, sectors, and segments of circles.

Similar presentations

Ads by Google